Synonyms for amer_math_soc or Related words with amer_math_soc
amer_math_monthly bull_amer_math_soc math_phys trans_amer_math_soc invent_math inventiones_mathematicae proc_amer_math_soc dzhumadildaev comm_math_phys amer_math mathematical_intelligencer acta_mathematica appl_math anal_appl moshe_jarden comput differential_geom grundlehren_der_mathematischen_wissenschaften borcea_julius studia_logica reine_angew_math wehrung interscience_publishers asymptotics astérisque variational_principles ricci_curvature automorphic_functions cheeger algebra_universalis appl mathematische_annalen comput_sci historia_mathematica mathematicae_vol combinatorica riemannian_manifolds lefschetz ergodic_theory nonstandard_analysis operator_algebras hyperbolic_manifolds psychometrika theor fundamenta_mathematicae mathematische_zeitschrift birkhäuser seifert_conjecture kleinian_groups symbolic_logicExamples of "amer_math_soc" |
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F. Wehrung, "A uniform refinement property for congruence lattices", Proc. Amer. Math. Soc. 127, no. 2 (1999), 363–370. |
Courant, R. Variational methods for the solution of problems of equilibrium and vibrations. Bull. Amer. Math. Soc., 49, 1–23, 1943. |
14. J.Dodziuk, Difference Equations, Isoperimetric inequality and Transience of Certain Random Walks, Trans. Amer. Math. Soc. 284 (1984), no. 2, 787-794. |
Li, Jun; Tian, Gang. Virtual moduli cycles and Gromov-Witten invariants of algebraic varieties. J. Amer. Math. Soc. 11 (1998), no. 1, 119—174. |
Cheeger, Jeff; Tian, Gang. Curvature and injectivity radius estimates for Einstein 4-manifolds. J. Amer. Math. Soc. Vol. 19, No. 2 (2006), 487—525. |
The Bulletin of the American Mathematical Society (often abbreviated as Bull. Amer. Math. Soc.) is a quarterly mathematical journal published by the American Mathematical Society. |
Leichtnam, Eric: An invitation to Deninger's work on arithmetic zeta functions. Geometry, spectral theory, groups, and dynamics, 201–236, Contemp. Math., 387, Amer. Math. Soc., Providence, RI, 2005. |
Tian, G.; Yau, Shing-Tung. Complete Kähler manifolds with zero Ricci curvature. I. J. Amer. Math. Soc. 3 (1990), no. 3, 579—609. |
Tao, Terence; Tian, Gang. A singularity removal theorem for Yang-Mills fields in higher dimensions. J. Amer. Math. Soc. 17 (2004), no. 3, 557—593. |
Hilbert's theorem was first treated by David Hilbert in, "Über Flächen von konstanter Krümmung" (Trans. Amer. Math. Soc. 2 (1901), 87-99). A different proof was given shortly after by E. Holmgren, "Sur les surfaces à courbure constante négative," (1902). |
However, there is a fundamental aspect that changes if we want to consider Pontryagin duality beyond the locally compact case. In E. Martin-Peinador, "A reflexible admissible topological group must be locally compact", Proc. Amer. Math. Soc. 123 (1995), 3563–3566, it is proved that if "G" is a Hausdorff abelian topological group that satisfies Pontryagin duality and the natural evaluation pairing: |
M. Aizenman has been awarded several honors. Among them is the Norbert Wiener Prize (1990) of the Amer. Math. Soc. and SIAM for "his outstanding contribution of original and non-perturbative mathematical methods in statistical mechanics by means of which he was able to solve several long open important problems concerning critical phenomena, phase transitions, and quantum field theory.", and the |
Notices of the American Mathematical Society (often abbreviated as Notices Amer. Math. Soc.) is the membership journal of the American Mathematical Society (AMS), published monthly except for the combined June/July issue. The first volume appeared in 1953. Each issue of the magazine since January 1995 is available in its entirety on the journal web site. Articles are peer-reviewed by an editorial board of mathematical experts. Since 2016, the editor-in-chief is Frank Morgan. The cover regularly features mathematical visualizations. |
Igor Kluvánek made significant contributions to applied mathematics, functional analysis, operator theory and vector-valued integration. One needs only to consult his book Vector Measures and Control Systems written with Greg Knowles or examine the contents and historical notes of the monograph Vector Measures by J. Diestel and J.J. Uhl, Jr., to see that his penetrating studies into this area, of which he is one of the pioneers, pervade the subject. He has also made important contributions to various topics in harmonic analysis. For a sample of his influence in this area, see the excellent survey article "Five short stories about the cardinal series", Bull. Amer. Math. Soc., 12 (1985), 45–89, by J.R. Higgins which highlights the essential role played by just one of Kluvánek's paper in the "story" of the sampling theorem. Kluvánek introduced the concept of a closed vector measure. This notion was crucial for his investigations of the range of a vector measure and led to the extension to infinite dimensional spaces of the classical Liapunov convexity theorem, together with many consequences and applications. This work was in collaboration with G. Knowles and settled many of the major problems in this area. The notion of a closed vector measure stimulated much research, especially by W. Graves and his students at Chapel Hill, North Carolina. In intervening years it turned out that this notion is not only a basic tool in the study of algebras of operators generated by Boolean algebras of projections but lies at the very core of the major theorems in this area, even throwing a new perspective on the classical results in this field. |